Fringe evaluation and phase unwrapping of complicated fringe patterns by the data-dependent fringe processing method

被引:14
作者
Gurov, Igor [1 ]
Volkov, Mikhail [1 ]
机构
[1] St Petersburg State Univ Informat Technol Mech, St Petersburg 197101, Russia
关键词
data-dependent fringe processing; fringe pattern; fringe phase unwrapping;
D O I
10.1109/TIM.2006.880276
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Evaluation of noisy fringe patterns is important for solving problems of nondestructive testing and is widely used in moire, holographic, and speckle interferometry. In this paper, a new method of fringe pattern analysis has been proposed based on iterative estimation of local fringe amplitude, spacing, and orientation. Fringe parameter evaluation at each iteration step allows the formation of a two-dimensional (2-D) data-dependent anisotropic impulse response of a spatial filter that allows suppression of the noise influence without decreasing the fringe visibility. When the local fringe parameters are obtained, it is possible to find the phase difference at each point of the fringe pattern and at any other one within the local 2-D area. These local phase differences are utilized to recover the wrapped fringe phase at the point using a local model of the fringe pattern. fitted under the criterion of root-mean-square error minimization. The high noise immunity of the proposed method was verified experimentally when processing complicated fringe patterns with 2-D fringe phase unwrapping.
引用
收藏
页码:1634 / 1640
页数:7
相关论文
共 12 条
[1]   POLYNOMIAL FITTING OF INTERFEROGRAMS WITH GAUSSIAN ERRORS ON FRINGE COORDINATES .1. COMPUTER-SIMULATIONS [J].
CORDERODAVILA, A ;
CORNEJORODRIGUEZ, A ;
CARDONANUNEZ, O .
APPLIED OPTICS, 1994, 33 (31) :7339-7342
[2]   Noise-immune interference fringe analysis by modification of local intensity histogram and 2D Fourier transform method [J].
De Nicola, S ;
Ferraro, P ;
Gurov, I ;
Koviazin, R ;
Volkov, M .
LASER OPTICS 2000: CONTROL OF LASER BEAM CHARACTERISTICS AND NONLINEAR METHODS FOR WAVEFRONT CONTROL, 2001, 4353 :292-297
[3]  
De Nicola S, 2000, MEAS SCI TECHNOL, V11, P1328, DOI 10.1088/0957-0233/11/9/310
[4]   Nonlinear filtering of noisy interference fringes with the 2-D spatially-dependent filter impulse response [J].
Gurov, I ;
Volkov, M .
ICONO 2001: QUANTUM AND ATOMIC OPTICS, HIGH-PRECISION MEASUREMENTS IN OPTICS, AND OPTICAL INFORMATION PROCESSING, TRANSMISSION, AND STORAGE, 2002, 4750 :256-265
[5]   Distorted noisy interferograms enhancement and evaluation by the nonlinear 2D data-dependent fringe processing [J].
Gurov, I ;
Volkov, M .
OPTICAL MEASUREMENT SYSTEMS FOR INDUSTRIAL INSPECTION II: APPLICATION IN INDUSTRIAL DESIGN, 2001, 4398 :255-264
[6]  
Jones R., 1983, HOLOGRAPHIC SPECKLE
[7]   DIGITAL HOLOGRAPHIC INTERFERENCE-PHASE MEASUREMENT USING THE FOURIER-TRANSFORM METHOD [J].
KREIS, T .
JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 1986, 3 (06) :847-855
[8]   SPATIAL-CARRIER PHASE-SHIFTING METHOD OF FRINGE ANALYSIS FOR MOIRE INTERFEROMETRY [J].
POON, CY ;
KUJAWINSKA, M ;
RUIZ, C .
JOURNAL OF STRAIN ANALYSIS FOR ENGINEERING DESIGN, 1993, 28 (02) :79-88
[9]  
POST D, 1987, MOIRE INTERFEROMETRY
[10]   FRINGE PATTERN-RECOGNITION AND INTERPOLATION USING NON-LINEAR REGRESSION-ANALYSIS [J].
SCHEMM, JB ;
VEST, CM .
APPLIED OPTICS, 1983, 22 (18) :2850-2853